Generalized Logan's problem for entire functions of exponential type and optimal argument in Jackson's inequality in \(L_2(\mathbb{R}^3)\)
DOI10.1007/S10114-018-4437-6zbMath1404.30040OpenAlexW2801418819WikidataQ115606166 ScholiaQ115606166MaRDI QIDQ1633838
Alexey Ivanov, Valeriĭ I. Ivanov
Publication date: 21 December 2018
Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10114-018-4437-6
Approximation in the complex plane (30E10) Bessel and Airy functions, cylinder functions, ({}_0F_1) (33C10) Special classes of entire functions of one complex variable and growth estimates (30D15)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Strong annihilating pairs for the Fourier-Bessel transform
- Jackson inequality in \(L_{2}(\mathbb R^{N})\) with generalized modulus of continuity
- Two related extremal problems for entire functions of several variables
- Jackson inequalities on sphere in \(L_ 2\)
- Optimal arguments in the Jackson-Stechkin inequality in \(L_2(\mathbb R^d)\) with Dunkl weight
- Optimal arguments in Jackson's inequality in the power-weighted space \(L_2(\mathbb R^d)\)
- An extremal problem for even positive definite entire functions of exponential type
- Extremal Problems for Positive-Definite Bandlimited Functions. I. Eventually Positive Functions with Zero Integral
- Extremal Problems for Positive-Definite Bandlimited Functions. II. Eventually Negative Functions
- A Quadrature Formula Involving Zeros of Bessel Functions
- On Jackson's inequality for a generalized modulus of continuity in $ L_2$
- A Quadrature Formula with Zeros of Bessel Functions as Nodes
- Paley–Wiener theorems for the Dunkl transform
- Extremum problems for entire functions of exponential spherical type
This page was built for publication: Generalized Logan's problem for entire functions of exponential type and optimal argument in Jackson's inequality in \(L_2(\mathbb{R}^3)\)
